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首页> 外文期刊>Journal of Mathematical Psychology >Addressing very short stimulus encoding times in modeling schizophrenia cognitive deficit
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Addressing very short stimulus encoding times in modeling schizophrenia cognitive deficit

机译:解决精神分裂症认知赤字建模的非常短的刺激时间

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摘要

It is well known that encoding times in persons with paranoid schizophrenia are longer than those of normal controls. Neufeld and others have argued that this is the consequence of additional subprocesses being executed during the encoding process in the case of schizophrenia. In general they expressed an encoding time as the sum of k' independent exponentially-distributed subprocesses, each executed with rate v. A troubling consequence of their application of this model to real data was that some individuals appeared to encode instantaneously (i.e., k' = 0 was observed). This was accommodated in Neufeld et al. (2010) by placing a Poisson distribution on k'. In this paper the view is taken that k' = 0 is not realistic and an alternative model is developed in which k' is restricted to positive integers. This is made compatible with very short encoding times by introducing a task parameter a into the model. The problem of estimating a is addressed at length. (C) 2017 Elsevier Inc. All rights reserved.
机译:众所周知,偶然精神分裂症的人的编码时间比正常对照组更长。 Neufeld和其他人认为这是在精神分裂症的情况下在编码过程中执行的附加子过程的结果。通常,它们表示作为k'独立指数分布的子过程的总和的编码时间,每个分布的子进程量都以速率v。它们对实际数据的应用的令人不安的结果是一些人似乎瞬间编码(即K'观察到= 0)。这是在Neufeld等人。 (2010)通过将泊松分布放在K'上。在本文中,认为k'= 0不是现实的,并且开发了替代模型,其中k'限制在正整数。通过将任务参数A引入模型中,这与非常短的编码时间兼容。估计A的问题以长度解决。 (c)2017年Elsevier Inc.保留所有权利。

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